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a(5)=36, because the primes in the range 18 <= p < 36 are {19, 23, 29, 31}. Also the complementary set {17, 13, 7, 5} have has all its members prime. This is the 5th occurrence of such a number.
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The following is a quotation from Hage-Hassan in his paper (see Link below): "The (concept of) right and left symmetry is fundamental in physics. This incite incites us to ask whether this symmetry is in (the) primes. Find the numbers n with a + a' = n. a, a' are primes and {a} are all the primes with: n/2 <= a < n , and n = 2,3, ...".
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The following is a quotation from Hage-Hassan in his paper (see Link below): "The (concept of) right and left symmetry is fundamental in physics. This incite us to ask whether this symmetry is in (the) primes. Find the numbers n with a + ā a' = n. a, ā a' are primes and {a} are all the primes with: n/2 ≤ <= a < n , and n = 2,3, ...".
a(5)=36, because the primes in the range 18 <= p < 36 are {19, 23, 29, 31} and . Also the complementary set {17, 13, 7, 5} are have all its members prime. This is the 5th occurrence of such a number.
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Mehdi Hage-Hassan, <a href="https://hal.archives-ouvertes.fr/hal-00879586/document"> An elementary introduction to Quantum mechanic</a>, hal-00879586 2013 pp 58.
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